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olga55 [171]
3 years ago
11

A game has a rectangular board with an area of 44in2. There is a square hole near the top of the game board in which you must no

t toss in a bean bag. The square has side lengths of 3in. What is the probability of tossing the bag through the hole?
Mathematics
2 answers:
ryzh [129]3 years ago
8 0

Answer: Probability of tossing the bag through the hole = \frac{9}{44}

Step-by-step explanation:

Since we have given that

A game has a rectangular board with an area of 44 in².

There is a square hole near the top of the game board in which you must not toss in a bean bag.

Length of Side of a square = 3 in.

So, Area of square of square is given by

Area=Side\times Side\\\\=3\times 3\\\\=9\ in^2

So, Probability of tossing the bag through the hole will be

\frac{\text{Number of favourable outcome}}{\text{ Total number of outcomes }}\\\\=\frac{9}{44}

Hence, Probability of tossing the bag through the hole = \frac{9}{44}

zzz [600]3 years ago
3 0
9/44 chance of tossing it through the hole.
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Answer:

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Question:

The complete question as found on brainly (question-10746111):

Write down the nth term of each of the following G.Ps whose first two terms are given as follows. Also find the term stated besides each G.P.

i) 12,-3b,......sixth term

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Step-by-step explanation:

1) To solve terms involving Geometric progressions (GPs), we would first state the variables that are to be incorporated in the formula.

i) 12,-3b,......;sixth term

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r = common ratio = 2nd term /1st term

r = -3b/12 = -b/4

Then we would find the nth term

See attachment for details

ii) 3,-1/3,..........;8th term

1st term = a= 3

r = common ratio = 2nd term /1st term

r = (-⅓)/3 = (-⅓)(⅓) = -1/9

Then we would find the nth term

See attachment for details

2) we are to determine the sixth term in (i) and eight term in (ii)

See attachment for details

Sixth term= (-3b^5)/256

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